quotas for each department (round to the second decimal place). The

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
100%
pporuon- representative seats to these four aeparumens using uit nai
quotas for each department (round to the second decimal place). Then apportion the
Standard quota for A:
Standard quota for B:
Standard quota for C:
A should have
seats.
B should have
seats.
C should have
seats.
O Type here to search
Transcribed Image Text:pporuon- representative seats to these four aeparumens using uit nai quotas for each department (round to the second decimal place). Then apportion the Standard quota for A: Standard quota for B: Standard quota for C: A should have seats. B should have seats. C should have seats. O Type here to search
QUESTION 6
10
An organization has three departments: A with 1,320 employees, B with 640 employees, and C with 1,725 employees
Suppose that it has membership on the council proportional to the number of employees in the three departments
Apportion 14 representytive seats to these four departments using the Hamilton apportionment method First find standard
quotas for each department (round to the second decimal place). Then apportion the seats.
Standard quota for A:
Standard quota for B:
Standard quota for C:
ceate
A chnuld have
65°F
to cearch
Transcribed Image Text:QUESTION 6 10 An organization has three departments: A with 1,320 employees, B with 640 employees, and C with 1,725 employees Suppose that it has membership on the council proportional to the number of employees in the three departments Apportion 14 representytive seats to these four departments using the Hamilton apportionment method First find standard quotas for each department (round to the second decimal place). Then apportion the seats. Standard quota for A: Standard quota for B: Standard quota for C: ceate A chnuld have 65°F to cearch
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